In the following figure, the radius of the circle is 10 cm and the length of the chord PQ is 16 cm.
M is the mid point of the chord PQ . What is the length of MN?
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draw a perpendicular from o to m making 90 angle on m
and by the theorem : the line from centre bisect the chord .
so pm = qm = 8
in triangle omq
by PGT
oq^2 = qm^2 + om ^2
100 = 64 + om^2
36 =om^2
om =6
now we know that om + mn = on
and on = 10 as it is radius
so 6 +mn = 10
mn = 10 -6
mn = 4
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